Elsevier

Fluid Phase Equilibria

Volume 262, Issues 1–2, 15 December 2007, Pages 244-250
Fluid Phase Equilibria

Thermodynamic and physicochemical properties of binary mixtures of sulfolane with ethylene glycol, diethylene glycol, triethylene glycol, and tetraethylene glycol systems at 303.15 K

https://doi.org/10.1016/j.fluid.2007.09.009Get rights and content

Abstract

Densities and relative permittivities, at T = 303.15 K, in the binary mixtures of sulfolane with ethylene glycol, diethylene glycol, triethylene glycol and tetraethylene glycol have been measured as a function of composition. From the experimental data excess molar volumes and the deviations in the relative permittivity from a mole fraction average have been calculated. The results are discussed in terms of intermolecular interactions and structure of studied binary mixtures.

Introduction

This paper is a continuation of our studies on the thermodynamic and structural properties of some mixtures of glycols with different solvents [1], [2], [3]. In the present work, we have measured the density (ρ) and relative permittivity (ɛ) over the entire composition range, at 303.15 K, for binary mixtures of sulfolane (SLF) with ethylene glycol (EG), diethylene glycol (DEG), triethylene glycol (TEG), and tetraethylene glycol (TETRAEG).

Sulfolane is a typical dipolar aprotic solvent with a low donor number of 14.81 and a large dipole moment and relative permittivity in the liquid phase (μ = 4.8 D; ɛ = 43.39 [4]). The proton basicity of sulfolane is much lower than that of water or even acetonitrile, as shown by its pKa(SH+) value of −12.9, as compared to ca. −9.5 for acetonitrile [4]. The inert role of sulfolane as solvent and the above-cited regular behavior of its solutions were ascribed to the low accessibility of its dipole because of the steric hindrance of the globular molecule, which prevents remarkable interactions of any kind [5], [6], [7], [8], [9], [10]. Ethylene glycols are very interesting class of solvents, due to the presence of the oxy and hydroxyl groups in the same molecule, which allow self-association via intra- and intermolecular hydrogen bonds [11], [12], [13], [14], [15], [16]. The formation of intramolecular hydrogen bonds in the liquid glycols is more favourable when the molecules of these solvents are in the gauche conformations [11], [12], [13]. These solvents have found a wide variety of applications in the petroleum, cosmetics, textile, pharmaceutical, and the other industries.

Taking into account these literature structural informations, the aim of this work is to provide a set of data in order to assess the influence of the size and shape of ethyleneglycols on thermodynamic properties of mixtures when we pass from a molecule with one (double bondSO2) functional group to a molecule with several (–O– and –OH) functional groups. Also, an attempt has been made to interpret the results in terms of the molecular interactions between ethylene glycols and sulfolane.

In this paper, from experimental results, the excess molar volumes (VE) and deviation of relative permittivity (Δɛ), at T = 303.15 K, have been calculated. These quantities have been fitted to the Redlich–Kister equation [17], to obtain the binary coefficients and standard deviations. Furthermore, the experimental results have been used to describe the nature of intermolecular interactions.

Section snippets

Materials

The following materials with mole fraction purity as stated were used: sulfolane (Aldrich, purum, GC  0.98 mole fraction), ethylene glycol (Fluka, Switzerland, puriss. anhydrous, GC > 0.99 mole fraction), diethylene glycol (Fluka, Switzerland, puriss. p.a., GC  0.995 mole fraction), triethylene glycol (Fluka, Switzerland, puriss. anhydrous, GC > 0.99 mole fraction), and tetraethylene glycol (Fluka, Switzerland, purum, GC  0.99 mole fraction). All glycols were further purified by the methods described

Results and discussion

The experimental densities (ρ) and relative permittivities (ɛ) obtained from the measurements of the pure solvents and for the binary mixtures at 303.15 K are summarized in Table 2, Table 3.

The variations of the density and relative permittivity with binary composition were studied by using the following equations [23], [25]:ρ(x1)=j=04bjx1jandlnε(x1)=j=04βjx1jwhich could be fitted to the experimental data at 303.15 K using a least-squares method. The bj and βj coefficients of this fitting

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